AbstractIt is shown how to extend the techniques originally used to prove a lower bound of Ω(n2) for the product of the time and space consumed for sorting in branching programs with elementary comparisons, to the case of linear branching programs where linear functions on n input elements can be computed in unit time
AbstractThis paper establishes time-space tradeoffs for some algebraic problems in the branching pro...
AbstractThis paper considers time-space tradeoffs for various set operations. Denoting the time requ...
AbstractA model of computation is introduced which permits the analysis of both the time and space r...
AbstractIt is shown how to extend the techniques originally used to prove a lower bound of Ω(n2) for...
AbstractExtending a result of Borodin et al. [1], we show that any branching program using linear qu...
Abstract. An optimal (n2) lower bound is shown for the time-space product of any R-way branching pro...
AbstractWe obtain the first non-trivial time–space tradeoff lower bound for functions f:{0, 1}n→{0, ...
An optimal R(n2) lower bound is shown for the time-space product of any R-way branching pro-gram tha...
We study the fundamental problem of sorting in a sequential model of computation and in particular c...
A longstanding open problem in complexity theory is whether the class Polytime (P) is the same as Lo...
AbstractBranching program depth and the logarithm of branching program complexity are lower bounds o...
We obtain the first non-trivial time–space tradeoff lower bound for func-tions f: {0, 1}nQ {0, 1} on...
A model of computation is introduced which permits the analysis of both the time and space require-m...
We study the fundamental problem of sorting n integers of w bits on a unit-cost RAM with word size w...
We show that a unit-cost RAM with a word length of $w$ bits can sort $n$ integers in the range $0\Tt...
AbstractThis paper establishes time-space tradeoffs for some algebraic problems in the branching pro...
AbstractThis paper considers time-space tradeoffs for various set operations. Denoting the time requ...
AbstractA model of computation is introduced which permits the analysis of both the time and space r...
AbstractIt is shown how to extend the techniques originally used to prove a lower bound of Ω(n2) for...
AbstractExtending a result of Borodin et al. [1], we show that any branching program using linear qu...
Abstract. An optimal (n2) lower bound is shown for the time-space product of any R-way branching pro...
AbstractWe obtain the first non-trivial time–space tradeoff lower bound for functions f:{0, 1}n→{0, ...
An optimal R(n2) lower bound is shown for the time-space product of any R-way branching pro-gram tha...
We study the fundamental problem of sorting in a sequential model of computation and in particular c...
A longstanding open problem in complexity theory is whether the class Polytime (P) is the same as Lo...
AbstractBranching program depth and the logarithm of branching program complexity are lower bounds o...
We obtain the first non-trivial time–space tradeoff lower bound for func-tions f: {0, 1}nQ {0, 1} on...
A model of computation is introduced which permits the analysis of both the time and space require-m...
We study the fundamental problem of sorting n integers of w bits on a unit-cost RAM with word size w...
We show that a unit-cost RAM with a word length of $w$ bits can sort $n$ integers in the range $0\Tt...
AbstractThis paper establishes time-space tradeoffs for some algebraic problems in the branching pro...
AbstractThis paper considers time-space tradeoffs for various set operations. Denoting the time requ...
AbstractA model of computation is introduced which permits the analysis of both the time and space r...